The bar model method is how Singapore primary pupils turn word problems into pictures. Here is what MOE's framework says, where the method came from, the six main models with worked examples, which level learns which, how it leads to Sec 1 algebra and how to help at home.
The bar model method is the way Singapore primary school pupils solve maths word problems by drawing each quantity as a bar. Children in Singapore learn it from Primary 1, starting with part-whole and comparison bars, and use it up to the PSLE for fractions, percentage, ratio and before-after questions. It was created in 1983 at the Curriculum Development Institute of Singapore and is the "pictorial" step of MOE's Concrete-Pictorial-Abstract approach.
Below: the Singapore math method, the six main bar models with worked examples, which level learns which model from P1 to P6, the link to Sec 1 algebra, common mistakes and how to help at home. Facts are from MOE, SEAB, the National Institute of Education (NIE) and the official TIMSS and PISA reports, checked as of 7 Nov 2026.
What is the Singapore math method?
The Singapore math method is the way maths is taught in Singapore's primary schools under MOE's syllabus. It puts mathematical problem solving at the centre, supported by five parts: concepts, skills, processes, metacognition and attitudes. Lessons move from concrete objects to pictures to symbols, and the bar model is the best known of those pictures.
MOE's 2021 Primary Mathematics Syllabus, which covers Primary 1 to Primary 6, says it plainly: "The central focus of the mathematics curriculum is the development of mathematical problem-solving competency." The framework is drawn as a pentagon. Mathematical Problem Solving sits in the middle and the five supporting parts form the sides.
Side of the pentagon
What MOE means by it
Concepts
Understanding of properties and relationships, operations and algorithms, in numbers, algebra, measurement, geometry and statistics
Skills
Carrying out operations and algorithms, visualising space, handling data and using mathematical tools
Processes
Abstracting, reasoning, representing and communicating, applying and modelling
Metacognition
Thinking about one's own thinking: awareness, monitoring and regulation of thought processes
Attitudes
Belief, appreciation, confidence, motivation, interest and perseverance
The syllabus also names Pólya's four steps to problem solving and the use of heuristics as general strategies for non-routine problems. NIE's Kaur calls the model method a key heuristic for whole-number word problems.
Concrete-Pictorial-Abstract (CPA) is the teaching approach that goes with the framework. The official TIMSS 2015 encyclopedia entry for Singapore describes it as central to MOE's pedagogy at primary and lower secondary level. Children first handle real objects (concrete), then draw them (pictorial), then work with numbers and symbols alone (abstract). MOE's 2013 syllabus, quoted in a 2015 NIE paper, describes the teacher as a facilitator who "guides students through the concrete, pictorial and abstract levels of understanding".
1ConcreteA P1 child lines up 12 red counters and 8 blue counters and counts them together
2PictorialThe child draws one bar for 12 and one shorter bar for 8, joined end to end, with a bracket for the total
3AbstractThe child writes 12 + 8 = 20, with no counters or bars needed
The 2021 syllabus adds three focus areas: building mathematical processes for 21st century competencies, a greater awareness of "big ideas" such as equivalence and proportionality, and more attention to metacognition.
Where did the Singapore math method come from?
The Singapore math method grew out of a 1979 to 1983 national effort to raise primary maths standards. The Curriculum Development Institute of Singapore (CDIS) opened in June 1980, its Primary Mathematics Project produced the first primary maths curriculum in 1981 using the CPA approach, and in 1983 the team, led by Dr Kho Tek Hong, introduced the model method for word problems.
NIE researchers give this history. Professor Berinderjeet Kaur writes that low achievement in maths was a concern in the late 1970s, so MOE asked CDIS to write the syllabuses, textbooks, workbooks and teacher guides. In 1983 the team "made a breakthrough" on the difficulties pupils had with word problems. The method first went into the curriculum for Primary 5 and 6 in the late 1980s, and it is now taught from Primary 1.
1979 to 1980Primary Mathematics Project beginsDr Kho Tek Hong adopts the CPA approach, based on Jerome Bruner's enactive, iconic and symbolic modes
June 1980CDIS set upThe Curriculum Development Institute of Singapore is given the job of writing curriculum and teaching materials
1981First primary maths curriculumTextbooks built on Concrete-Pictorial-Abstract are first published
1983Model method createdThe CDIS team introduces bar models to help pupils with word problems
Late 1980sInto P5 and P6The model method enters the upper primary curriculum
1990Pentagon frameworkMOE's Mathematics Framework puts problem solving at the centre
2021 onwardsCurrent syllabusThe 2021 Primary Mathematics Syllabus starts with the 2021 P1 cohort and reaches P6 in 2026
The bar model method, also called model drawing or the Singapore bar model, is a way of solving word problems by drawing each quantity as a rectangle. The length of each bar stands for the size of the quantity. Once the bars are drawn and labelled, the link between the known numbers and the unknown becomes visible, so the child can see whether to add, subtract, multiply or divide.
Kaur explains why rectangles were chosen: they are easier to cut into smaller equal units than other shapes. That matters because most upper primary questions are solved by finding the value of one unit.
Two points are worth knowing before the worked examples:
A bar model is a picture of the structure, not the answer. England's National Centre for Excellence in the Teaching of Mathematics (NCETM) puts it this way: the bar model "is not a method for solving problems" on its own, but a way of revealing the structure inside one. The child still has to calculate.
Bars only need to be roughly to scale. A bar for 40 should look longer than a bar for 25. Exact lengths are not needed, but equal units must look equal.
In the US, the same picture is called a tape diagram. It is named in the Common Core standards for Grade 6 ratio reasoning.
How do you draw a bar model, step by step?
To draw a bar model, read the whole question, decide who or what is being compared, draw one bar for each, and mark the known numbers and the unknown with a question mark. Then find the value of one unit and build the answer from it. Most PSLE-style questions follow the same eight steps.
11. Read the whole questionRead it once without drawing. Find the question sentence at the end so you know what the answer is about
22. Name the thingsList who or what is involved, for example Sara and Lin, or boys and girls
33. Draw the first barStart with the quantity you know most about, or the smaller one
44. Draw the others to matchLine bars up on the same left edge. Make equal amounts equal lengths and split bars into equal units where the question says "times", a fraction or a ratio
55. Label everythingWrite each known number on its bar and a bracket for any total. Put a question mark on what you need to find
66. Find one unitUse the labelled parts to work out what 1 unit is worth
77. Answer the question askedBuild the answer from the unit value. Check it is the quantity the question asked for
88. Check and write a statementPut the answer back into the story to see if it fits, then write it as a sentence with units
What are the main types of bar model?
There are six bar models most Singapore children use: part-whole, comparison, multiplication and division, fractions, ratio and before-after. Part-whole and comparison are the two basic shapes that NIE describes, and the other four build on them. The table shows each model, the question it answers and where it first appears in the MOE syllabus.
Model
What it shows
Typical question words
First topic in the 2021 syllabus
Part-whole
Parts that join to make a whole
"altogether", "the rest", "left"
P1 addition and subtraction
Comparison
Two or more amounts side by side and their difference
"more than", "fewer than", "difference"
P1 comparing sets, P2 and P3 bigger numbers
Multiplication and division
Equal units, or one bar shared into equal parts
"times as many", "shared equally", "each"
P1 multiplication within 40, P2 times tables
Fractions
A whole cut into equal fractional parts
"of the remainder", "spent 2/5"
P2 fraction of a whole, P4 fraction of a set
Ratio
Bars made of equal units in a given ratio
"in the ratio 3 : 5"
P6 ratio
Before-after (changes)
Two drawings, one before a change and one after
"gave away", "after", "then"
P5 and P6 problem sums
Source for the topics: MOE, 2021 Primary Mathematics Syllabus. The syllabus lists topics, not model names. The last column is the first topic where each model is usually drawn.
How does the part-whole model work, including for subtraction?
The part-whole model shows a whole made of two or more parts. If the parts are known, add them to find the whole. If the whole and one part are known, subtract to find the missing part. That is why the part-whole bar is the main bar model for subtraction: the child sees the missing piece instead of guessing which number to take away.
Worked example 1 (P1 to P2, addition). Mei has 18 star stickers and 17 heart stickers. How many stickers does she have altogether?
Mei's stickers
Part 1
Part 2
Bar
Stars: 18
Hearts: 17
Whole
? (bracket over both parts)
The whole is 18 + 17 = 35. Mei has 35 stickers altogether.
Worked example 2 (P2 to P3, subtraction). A shop had 524 eggs. After selling some, it had 187 left. How many eggs were sold?
Eggs
Part 1
Part 2
Bar
Sold: ?
Left: 187
Whole
524
The missing part is 524 − 187 = 337. Check: 337 + 187 = 524. The shop sold 337 eggs.
A part-whole bar can have more than two parts. In P3 a child might split 1,000 into three parts and find the third by subtracting the other two from the whole.
How does the comparison model work?
The comparison model puts two or more bars one above the other, lined up on the left, so the difference between them shows as an extra piece on the longer bar. It answers "how many more", "how many fewer" and "how many altogether" when one amount is described through another. The extra piece is the difference.
Worked example 3 (P2 to P3). Ali has 46 marbles. Ben has 19 more marbles than Ali. How many marbles do they have altogether?
Child
Same length as Ali
Extra
Ali
46
Ben
46
19 more
Total
? (bracket over both bars)
Ben has 46 + 19 = 65 marbles. Together they have 46 + 65 = 111 marbles.
A common slip here is to stop at 65, which answers "how many does Ben have", not the question asked. Step 7 in the drawing routine, answering the question asked, is the fix.
How do bar models show multiplication and division?
For multiplication, the bar model uses equal units: if one amount is 3 times another, its bar is 3 units long and the other bar is 1 unit. For division, one bar is cut into equal parts, either to share a total among groups or to find how many groups fit. Finding the value of one unit is the key step in both.
Worked example 4 (P3, "times as many"). Sara has 3 times as many beads as Lin. Together they have 84 beads. How many beads does Sara have?
Child
Unit
Unit
Unit
Sara
1 u
1 u
1 u
Lin
1 u
There are 4 units in all. 4 units = 84, so 1 unit = 84 ÷ 4 = 21. Sara has 3 × 21 = 63 beads. Check: Lin has 21, and 63 + 21 = 84.
Worked example 5 (P2 to P3, sharing). $96 is shared equally among 8 children. How much does each child get?
$96
8 equal parts
?
?
?
?
?
?
?
?
One part is $96 ÷ 8 = $12. Each child gets $12.
How do bar models work for fractions?
For fractions, the bar stands for one whole and is cut into as many equal units as the denominator. A question such as "2/5 of his money" means 2 of 5 equal units. When a question says "of the remainder", the child redraws or recuts the remaining part. This is where bar models save the most time in P5.
Worked example 6 (P5). Jun spent 2/5 of his money on a book and 1/3 of the remainder on a pen. He had $24 left. How much money did he have at first?
Jun's money
Unit 1
Unit 2
Unit 3
Unit 4
Unit 5
Spent on
Book
Book
Pen
Left
Left
Value
$24 together
The book takes 2 of 5 units, leaving 3 units. One third of those 3 units is 1 unit for the pen, leaving 2 units. 2 units = $24, so 1 unit = $12. At first Jun had 5 × $12 = $60. Check: book $24, remainder $36, pen $12, left $24.
Percentage works the same way. A bar for 100% can be cut into 4 units of 25% or 5 units of 20%, and NIE's Kaur shows a before-after percentage question solved exactly this way.
Our PSLE heuristics guide has a further fraction example worked as a full PSLE-style answer.
How do bar models solve ratio questions?
A ratio bar model draws each quantity as a number of equal units matching its ratio term. If Amy's stamps to Ben's stamps is 3 : 5, Amy's bar has 3 units and Ben's has 5 units of the same size. Any fact in the question, such as a difference or total, then tells the child what a set of units is worth.
Worked example 7 (P6). The ratio of Amy's stamps to Ben's stamps is 3 : 5. Ben has 28 more stamps than Amy. How many stamps do they have altogether?
Child
Unit
Unit
Unit
Unit
Unit
Amy
1 u
1 u
1 u
Ben
1 u
1 u
1 u
1 u
1 u
Ben's bar is 2 units longer, and those 2 units = 28 stamps. So 1 unit = 14. Altogether there are 3 + 5 = 8 units, which is 8 × 14 = 112 stamps.
Ratio of three quantities, such as a : b : c, uses three bars the same way. Ratio is a P6 topic in the 2021 syllabus, which also covers equivalent ratios and the link between fractions and ratio. Foundation Mathematics does not include ratio.
How do before-after bar models work?
A before-after model, also called a change model, draws the situation twice: once before something is given, spent or added, and once after. The child looks for what stays the same, such as the total, the difference or one person's amount, and uses it to link the two drawings. NIE notes that P5 and P6 pupils use part-whole and comparison models with this before-after idea.
Worked example 8 (P5, total unchanged). Kim and Raj had $120 altogether. After Kim gave Raj $15, they had the same amount. How much did Kim have at first?
Stage
Kim
Raj
Total
After
$60
$60
$120
Before
$60 + $15 = $75
$60 − $15 = $45
$120
Money only moved between them, so the total stays at $120. After, each has $120 ÷ 2 = $60. Before giving $15, Kim had $75.
Worked example 9 (P6, one amount unchanged). The ratio of Nora's beads to Omar's beads was 4 : 3. After Omar bought 40 more beads, the ratio became 4 : 5. How many beads did Omar have at first?
Stage
Nora
Omar
Before
4 units
3 units
After
4 units (unchanged)
5 units
Nora's beads did not change, so her 4 units stay 4 units and the units are the same size before and after. Omar went from 3 units to 5 units, so 2 units = 40 beads and 1 unit = 20. Omar had 3 × 20 = 60 beads at first. Check: Nora has 80, and 80 : 100 is 4 : 5.
Age questions use a third idea: the difference stays the same. A mother aged 36 and a son aged 8 are always 28 years apart. When she is 3 times his age, the difference is 2 units, so 1 unit = 14 and the son is 14. That happens in 6 years.
Which level learns which bar model, from P1 to P6?
Children in Singapore meet part-whole and comparison bars in P1 and P2, use "times as many" and division bars in P2 and P3, add fraction bars in P2 to P4, and combine everything with percentage, rate, ratio and before-after changes in P5 and P6. The order follows when each topic appears in MOE's 2021 Primary Mathematics Syllabus.
Level
Number topics in the 2021 MOE syllabus
Bar models usually used
P1
Numbers to 100, addition and subtraction within 100, multiplying within 40, dividing within 20
Part-whole and simple comparison, often with real objects first
P2
Numbers to 1,000, times tables of 2, 3, 4, 5 and 10, fraction of a whole, money
Part-whole and comparison with 3-digit numbers, equal-unit bars for multiplication
P3
Numbers to 10,000, times tables of 6, 7, 8 and 9, division with remainder, equivalent fractions
Multi-step part-whole and comparison, "times as many" units, grouping
P4
Numbers to 100,000, factors and multiples, fraction of a set, decimals to 3 places
Fraction bars and fraction of a set, decimal and money problems
P5
Fraction and division, four operations on fractions, percentage (discount, GST, interest), rate
Fraction "remainder" models, percentage bars, before-after with totals
P6
Dividing fractions, percentage increase and decrease, ratio (a : b and a : b : c), algebra with a letter for an unknown
Ratio units, before-after with ratio, comparison of three quantities, bars beside simple equations
The 2021 syllabus now covers every level. MOE's document says it reached Primary 6 from 2026, so the 2026 PSLE cohort was the first to sit the PSLE under it. The 2027 cohort and those after follow the same syllabus, as of 7 Nov 2026.
P1 to P4 is common to all pupils. From P5, children take Standard or Foundation Mathematics. MOE says Foundation revisits key P1 to P4 concepts, and its new content is a subset of Standard. Foundation has no ratio or algebra strand. Our Foundation vs Standard guide explains the choice.
Schools choose their own textbooks and pacing. The syllabus fixes what is learned by the end of each year. A school may teach a model a term earlier or later than a friend's school.
How do bar models fit PSLE heuristics and the PSLE Maths paper?
Drawing a model is one of the problem-solving heuristics MOE's syllabus asks teachers to build, alongside other strategies such as making a list or working backwards. In the PSLE, it is most useful in the longer Paper 2 word problems on fractions, percentage, ratio and before-after changes, where the bar shows the structure and the working.
SEAB's PSLE Mathematics paper (syllabus 0008) has two papers worth 100 marks. Paper 1 is 1 hour 10 minutes without a calculator and Paper 2 is 1 hour 20 minutes with a calculator (SEAB, PSLE Mathematics syllabus 2026). As of 7 Nov 2026, SEAB had not posted a 2027 format page, so check SEAB's site for the 2027 papers.
A bar model unit is an unknown waiting for a letter. When a P6 child writes "4 units = 84", a Sec 1 student writes "4x = 84". MOE's P6 syllabus starts algebra with "using a letter to represent an unknown number" and simple linear equations, and the Sec 1 syllabus asks students to form a linear equation in one variable to solve problems.
Worked example 10 (P6 and Sec 1). A pen costs $3 more than a pencil. 2 pens and 3 pencils cost $16. Find the cost of a pen.
Point
Bar model (P6)
Algebra (Sec 1)
Unknown
1 pencil = 1 unit
1 pencil = $x
Pen
1 unit + $3
x + 3
Total
2 pens + 3 pencils = 5 units + $6 = $16
2(x + 3) + 3x = 16
Solve
5 units = $10, so 1 unit = $2
5x + 6 = 16, so x = 2
Answer
Pen = $2 + $3 = $5
Pen = x + 3 = $5
Check: 2 × $5 + 3 × $2 = $16.
The bar is not dropped in Sec 1. It becomes the bridge: a student can sketch the bar first, then write the equation from it. By Sec 2, MOE's G3 syllabus adds simultaneous linear equations in two variables, which is where many of the hardest PSLE bar questions turn into two-line algebra.
The most common bar model mistakes are drawing before reading the whole question, making equal units look unequal, labelling the wrong bar, mixing up "more than" with "times as many" and forgetting to answer the actual question. Most are fixed by slowing down at steps 1, 5 and 7 of the drawing routine rather than by more practice papers.
Mistake
What it looks like
Fix
Drawing too early
The child draws Sara's bar from the first sentence, then finds the question was about Lin
Read to the question mark before drawing anything
Unequal units
"3 times as many" is drawn as one long bar that is not split into 3 equal parts
Split the bar into units of the same length as the smaller bar
"More than" vs "times"
"19 more" is drawn as 19 units
"More than" adds a piece. "Times" adds units
Bars not lined up
Bars start at different points, so the difference cannot be seen
Line every bar up on the same left edge
No question mark
The child loses track of what to find
Put "?" on the unknown before calculating
Wrong whole for "remainder"
1/3 "of the remainder" is taken from the whole bar
Shade what is used, then cut only the part left
Answering a part
The child finds 1 unit and stops
Re-read the last sentence and build the answer from the unit
Forcing a model
A child spends minutes drawing a question better solved with a list or by working backwards
Drawing is one heuristic. Pick the one that fits
How can parents help with bar models at home?
Parents help most by asking the child to explain the drawing aloud, keeping numbers small at first and following the school's way of drawing. Start with real objects for younger children, move to drawn bars, then ask for the number sentence. Short, regular practice on one model type at a time works better than mixed papers too early.
11. Check the school's styleLook at your child's textbook or worksheets to see how the school draws and labels bars, and copy that style
22. Start concreteFor P1 and P2, use Lego bricks, paper strips or coins to build the bars before drawing them
33. Read it twice, then name the thingsAsk "Who is in this question?" and "What do we need to find?" before any drawing
44. Draw together, child holds the pencilLet your child draw. You only ask questions such as "Which bar is longer?"
55. Ask them to explain the picture"What does this unit stand for?" shows whether the model makes sense to them
66. Practise one type for a weekFor example, comparison questions only, then add part-whole, then mix the two
77. Change one numberAfter a correct answer, change one number and ask what changes in the bar. This builds understanding over memory
88. Link to the equationFrom P6, write the number sentence or simple equation next to the finished bar
What not to do: do not teach algebra shortcuts to replace bars in P3 to P5 unless the school does. Children may be asked to show working that the teacher can follow, and a jump to algebra can confuse rather than help. If you were taught differently, the school's parent briefing slides or textbook examples are the safest model to follow.
Is the Singapore math method used in other countries?
Yes. Schools in England, the United States and elsewhere use Singapore-style bar models. England's National Centre for Excellence in the Teaching of Mathematics publishes bar model guidance for primary teachers, and the US Common Core standards name "tape diagrams" for ratio reasoning in Grade 6. Singapore students have scored at or near the top of recent international studies.
Study
Singapore's result
Source
TIMSS 2023, Primary 4 (Grade 4) maths
615, the highest average, ahead of Chinese Taipei (607) and Korea (594)
TIMSS 2023 International Results
TIMSS 2023, Secondary 2 (Grade 8) maths
605, the highest average, ahead of Chinese Taipei (602) and Korea (596)
TIMSS 2023 International Results
PISA 2022, 15-year-olds
Top in maths among 81 systems, with 41% of students at the top levels 5 or 6
MOE press release, 5 Dec 2023
PISA 2025, 15-year-olds
563 in maths, second to B-S-J-Z (China) at 612. OECD average 463
Two cautions. MOE noted that P4 maths in TIMSS 2023 dipped slightly from 2019, and fewer P4 pupils said they enjoy maths "a lot" (42%, down from 48%). Scores also reflect the whole system, including teachers, textbooks and home support, not the bar model alone.
When does a tutor help with bar models?
A tutor helps most when a child can do the calculations but freezes at word problems, draws bars that do not match the story, or reaches P5 still unsure of part-whole and comparison models. One-to-one time lets the tutor watch the child draw, spot the exact step that goes wrong and rebuild from there, in the school's own style.
Bar model. A drawing of rectangles whose lengths stand for the quantities in a word problem.
Model drawing. Another name for the bar model method, used in many Singapore schools.
Unit. One equal part of a bar. Most questions are solved by finding what 1 unit is worth.
Part-whole model. A bar split into parts that together make the whole.
Comparison model. Two or more bars lined up so their difference can be seen.
Before-after model. Two drawings of the same situation, before and after a change.
CPA. Concrete-Pictorial-Abstract, MOE's approach of moving from objects to pictures to symbols.
Heuristic. A general problem-solving strategy, such as drawing a model or working backwards.
Mathematics Curriculum Framework. MOE's pentagon with mathematical problem solving at the centre and concepts, skills, processes, metacognition and attitudes around it.
Tape diagram. The US name for a bar model.
Common questions
What is the bar model method?
The bar model method is a way of solving maths word problems by drawing each quantity as a bar. It shows the link between known and unknown numbers so a child can choose the right operation.
What is the Singapore math method?
It is the way maths is taught in Singapore primary schools under MOE's syllabus, with problem solving at the centre of a five-part framework. Lessons move from concrete objects to pictures such as bar models to abstract symbols.
Who invented the bar model?
The model method was developed in 1983 by the Primary Mathematics Project team at the Curriculum Development Institute of Singapore, led by Dr Kho Tek Hong, to help pupils with word problems.
At what level do children learn bar models in Singapore?
They start in Primary 1 with part-whole and comparison bars, often after using real objects. Fraction, percentage, ratio and before-after models follow from P4 to P6.
How do you use a bar model for subtraction?
Draw the whole as one bar, mark the known part, and put a question mark on the missing part. The missing part is the whole minus the known part, for example 524 − 187 = 337.
How do you use a bar model for multiplication?
Draw the smaller amount as 1 unit and the larger as the matching number of equal units, such as 3 units for "3 times as many". Find 1 unit from the total or the difference, then multiply.
Is the bar model method still used in Secondary 1?
Yes, as a bridge. Students often sketch the bar first and then write a linear equation, because each bar unit matches the letter x in algebra.
Does my child have to use bar models in the PSLE?
The bar model is one tool, not the only one. Children should use whichever correct method fits the question, and a clear model often makes the working easy to follow.
Why does my child's school draw bar models differently from me?
Schools choose their own textbooks and teaching order within MOE's syllabus, so labels and layouts vary. Follow the school's style at home so your child is not confused.
Is bar modelling the same as algebra?
No, but they are closely linked. A bar unit is an unknown drawn as a picture, and algebra writes the same unknown as a letter.
Is the Singapore bar model used outside Singapore?
Yes. England's NCETM publishes bar model guidance for primary teachers, and the US Common Core calls the same picture a tape diagram.
Written by Theon Teo, Founder and Mathematics Tutor, The Singapore Syllabus. DigiPen Institute of Technology Singapore, Game Development & Computer Science · 3 years' Mathematics teaching (Primary & Secondary). More about Theon
For 2027. Free to ask.
Maths home tutor for 2027
Tell us your child's level for 2027. 3 to 12 tutor profiles on WhatsApp within 16 hours, and you choose.
No contract and no minimum number of lessons. The first lesson is a paid trial at the tutor's rate. Rated 4.9 on Google.